Prove that 6+√2 is Irrational - Part 2 || Solutions for Class 10 Maths || Chapter 1-Real Number

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Hello Friends,

Checking for irrationality: Real numbers is the combination of Rational and Irrational numbers.
Rational numbers: A number which is in the form of p/q, where q= 2^nx5^m.
Irrational numbers: A number which is in the form of p/q but q≠2^nx5^m.
Note: Square root of any prime numbers is always IRRATIONAL as explained in the above video.
Example: √2, √3, √5, √7, √11, √13 ….. all are irrational, since they are prime numbers.
Co-primes should not have a common factor, if there is a factor means those are rational, but that contradicts the fact according to the question.

Thanks for watching.

School Book
prove that 3 2√5 is irrational
prove that root 6 root 2 is irrational
prove that 6 2 root 5 is irrational
prove that √5 is irrational
prove that √2 is irrational

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MithunKumar-noqe

Apka chanal to dead ho gya fir app ispar vidio mat daliye

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